Elec­trotech­ni­cal Ad­di­tions to Model Order Re­duc­tion (ES­to­MOR)

Registration

The course EStoMOR will take place in WiSe 2024/25 as a face-to-face course, supported by digital elements via Microsoft Office 365 / Teams. To participate in the course you need to join the team "Electrotechnical Additions to Model Order Reduction" using the team code 286pomf.

Instructions for using Microsoft Teams.

  • In MS Teams, click "Join a team or create a team".
  • Then enter the team code 286pomf under "Join a team with a code" and then click "Join team".

Lecture

Instructor: PD Dr.-Ing. habil. Ortwin Farle
Location: On appointment.
Time: On appointment.
Please contact Prof. Dr. Romanus Dyczij-Edlinger.
Extent: 3 weeks per 2 weekly hours.

Tutorial

Location: On appointment.
Time: On appointment.
Please contact Prof. Dr. Romanus Dyczij-Edlinger.
Extent: 3 weeks per 1 weekly hour

Documents:

Download lecture notes*

Correlation to curriculum:

Extension to Master Systems Engineering
Extension to Master Mechatronik
Deepening lecture Master COMET

Admission requirements:

None.

Evaluation / Examination:

Oral exam.
Here you will find the underlying grading scheme .

Effort:

Lecture
Homework
Total		9 h
21 h
30 h

Module grade:

Oral exam100 %

Educational objective

  • Students are familiar with model order reduction methods used in computational electromagnetics.
  • To be able to expediently choose from different model order reduction methods.
  • To know how to model electromagnetic systems to facilitate the subsequent application of model order reduction techniques.

    Topics

    • Order reduction of parametric eigenvalue problems.
    • Application of model order reduction to electromagnetic fields simulation.
    • Partial realization.
    • Order reduction for the finite element method.
    • Port-Hamiltonian systems.

    Further information

    • Language of instruction: English.
    • Y. Zhu, A. C. Cangellaris. Multigrid Finite Element Methods for Electromagnetic Field Modeling. Wiley-IEEE Press 2006.
    • A. van der Schaft, D. Jeltsema: Port‐Hamiltonian Systems Theory: An Introductory Overview. Now Publishers Inc. 2014